where the average volume of the spheres is \(\langle v_1(R) \rangle = \omega _d \langle R^d \rangle \) . Following Torquato, [1]}, [2]}, [3]}, [4]} we consider the Schulz distribution [5]}
\(f(R) = \frac{1}{\Gamma (m+1)}\left( \frac{m+1}{\langle R \rangle } \right)^{m+1}R^m e^{-(m+1)R/\langle R \rangle } ,\) 
